Newton-Cotes integration formulae have been researched for a long time, but the topic is still of interest since the correctness of the techniques has not yet been explicitly defined in a sequence for diverse engineering situations. The purpose of this paper is to give the readers an overview of the four numerical integration methods derived from Newton-Cotes formula, namely the Trapezoidal rule, Simpson's 1/3rd rule, Simpson's 3/8th rule, and Weddle's rule, as well as to demonstrate the periodicity of the most accurate methods for solving each engineering integral equation by varying the number of sub-divisions. The exact expressions by solving the numerical integral equations have been determined by Maple program and comparisons have been done using Python version 3.8.
CITATION STYLE
Chowdhury, T. A., Islam, T., Mujahid, A. A., & Ahmed, Md. B. (2021). The Periodicity of the Accuracy of Numerical Integration Methods for the Solution of Different Engineering Problems. Journal of Engineering Advancements. https://doi.org/10.38032/jea.2021.04.006
Mendeley helps you to discover research relevant for your work.